1. Diberikan grafik fungsi dan garis sebagai berikut[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOEAAADTCAYAAAB3AXTcAAAgAElEQVR4Ae19aXQVVbo23+rVv757+37rW7evP7pv232lbZu2aRBHFHFAHJhkFAizAiIgikyigDJIGAQxRAIyzzMyBBqUyUYQIlMmBoEwJZiEjGSEJM9dT52cpM7JPidnqDpTvXuts07Vrqpdu55dT+3p3c/boKCoFHNXH5CfYCDvQBDeAfKvAQn4xtilUgBBKAD5+Fn742/nnUZCvgwSBAFBILAI2D/CQkId7nfu3EFWVpYuRjYFAfMQEBI6YZuTk4N33nkHHTt2REpKitNR2RUEjEdASKjDND09HdOmTcOKFSu034wZM5CQkKA7QzYFAeMREBJWY1pQUIApU6YgOTkZ586dw86dO8FacdKkSTh//rzxyEuKgkA1AkLCaiCKi4uRkZGh7R0/fhwbNmzQtvPz86V/WI2R/JmDgJBQgStJuHHjRsURiRIEjEdASKjAVEioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTENASKiAVkioAEWiTEPAkiSMjo5GVFQU+vfvj969e2PXrl0OAAsJHeCQHZMRsCQJDx8+rJmlbdq0CU2bNsX+/fsdYE5MTASPSRAEAoGAJUloB3b9+vUYM2aMfVf754LehQsXgsckCAKBQMCyJCwpKcFLL70E1nr6kJubi6lTp2LdunX6aNkWBExDwLIkjI+PR5cuXZTAck2hNEeV0EikCQhYloQjR47EhAkTlJDKwIwSFok0CQHLknDUqFHYunWrElYhoRIWiTQJAcuSkH3CiooKJaxCQiUsEmkSApYloTs8hYTu0JFjRiMgJFQgKiRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiEgJFRAKyRUgCJRpiFgSRIWFhZq2jKdOnXC6tWr64ArJKwDiUSYiIAlScgFvUOHDtVU1l588cU67rCTkpLESaiJL50k7YiA5UhINTUKPC1ZsgTjx4/Hli1bUFpaWoMKfdfPmzdP1NZqEJENsxGwHAmzsrLwwAMP4K233tI0Zp544gmw+WkPeXl5mDlzppDQDoj8m46A5UiYnZ2Nxx57DMXFxRq4H3zwgVYj6pEWtTU9GrJtNgKWIyF1ZSiBP2fOHKSmpuK5556r0/+TgRmzXztJX4+A5UjIh09LSwNHRps0aaIJ/VZVVekx0ZqnGzdudIiTHUHALAQsSUI7mFRcUwWpCVWoSJxZCFiahK5AFRK6QkbizUBASKhAVUioACWcoo4eBXTTTqGedSGhooSEhApQwiWKbu42bwac+vmhnH0hoaJ0hIQKUMIh6tIlIC4OuHs3HHJbk0chYQ0UtRtCwloswmarqAiIiQEyM8Mmy/aMCgntSOj+hYQ6MMJlc9Uq4MSJcMmtQz6FhA5w2HaEhApQQjnq+++BMHZvLiRUvFxCQgUooRp19Srw1Vdh1w/Uwykk1KNRvS0kVIASilFlZcD8+cDNm6GYO4/zJCRUQCUkVIASilHr1wNHjoRizrzKk5BQAZeQUAFKqEVxQp4kjIAgJFQUopBQAUooRbH5yemIMLKKcQefkFCBjpBQAUqoRHEingMxaWmhkiO/82FpEt67d0/pt15I6Pd7ZV4CnIo4dMi89IOQsiVJyFX1PXv2RKtWrdCjRw/k5+c7QC8kdIAjdHYoQ8JJ+QgLliTh0aNH0aJFC1DG4uLFi2CNqA9UW9sUxpO/+meJmO2sLODLLwGap0VYsCQJ58+fj0aNGmHs2LH45ptvHIqUteKsWbOwbt06h3jZCSICFRXAwoXAxYtBzIR5t7YkCXft2qXpjlJnpmnTpti3b18NwiJ5WANF6Gxs2wZ8913o5MfgnFiShNQetYdx48aBP32Q5qgejSBvnzoFLFsW5EyYe3tLknD06NGYNGkSTpw4geeffx6sGfVBBmb0aARx+/Zt23xgQUEQM2H+rS1Jwp9//hmdO3fGU089hQULFtRBWUhYB5LAR3Bl/KJFQGpq4O8d4DtakoR2jJ2lDu3xQkI7EkH837kT2LMniBkI3K1DjoRcGB3sQTAhYeBeQOWdkpOBxYuBykrl4UiLDDkScqBywIDgLg8TEgbxNc/NtfUD+W+REHIkvHIF6NYtuEvEhIRBevvZD1y6FEhKClIGgnPbkCMhWyBvvw3s3RscQHhXIWGQsGehb98epJsH77YhR0JC8dlnwOefBw8UIWEQsL9wwWYVQ+sYi4WQJGF8PDBkSPD0W4WEAWZBYaGtH0j7UHsoycTOTZuxZcsuJKakICn1kv1IxP2HJAnZL+zZE/jll+DgLSQMMO7LlwOnT9fctODaMfTp/gqmx23Evm1f4+H/+g90Hrek5nikbYQkCdkiGTgQOHAgOHALCQOIOwt5y5baG97LxaDWTfHW3GorpsqrePwP/4boHRdqz4mwrZAkITGeNAmYMyc4aAsJA4Q7ZetpsaTrB147FIv/vK8JEqst1fISN+PPv/sLvk+P3DnDkCUhB8mGDQtOv1BIGAAS0l055Qpv3XK4WfysPvjvFj1QWh0b+24r/P/He6DQ0Y+rwzXhvhOyJORHkv3C7OzAQywkDADmq1cDx47VudHhuCH4t/ufxOXMTBzatg6vPnI/Xnh7Sp3zIikiZElIPZ833wyOnIiQ0ORXnLL1LtyR5185iqf+/J+4v+FjiF23DcO6tsKg6G0mZyi4yYcsCQnL1KnAvHmBB0hIaCLm164BsbFAeXmdm+xfPgtjv9yBkvxMXL6SARRfQLOGv8PS4+HnaanOw7mJCGkScr6Q1jNm+ntUraQQErp5Y/w5RNl66oWmpytSKUev5/+ETtN21Bxb9kE7NHl5KGqXYNcciqiNkCYhfX306OGizAwohri4OEyfPr1OSkLCOpAYE7FhA/Cvf7lIqwo/bF+IqKieoAbQnE9GY8CQMUjKsA/RuLgsAqJDmoS0Ix00CNi923ikr1y5gl/96ld466236iROFTZRW6sDi38RlK1fu7beNMoLftEU8H6+fBURPCDqgENIk5A55VwhbUmNDJWVlYiKikKzZs3q6Mvk5uZi6tSporZmJOBsfnI6oqTEyFQjJq2QJ+HBg0D//oCTNKhfBTBjxgyMGjUKK1euxMiRIx3SoggUm6nrI8TZiMPDBWOHBUfZetoiSlAiEPIk5Dwh5wuNWm1PScM//OEPeOWVVzSNmT/+8Y/49ttvHcBJTEyU5qgDIn7sbN4cnHkmP7Ic6EtDnoQEZMQI47wh3717F99//z22b9+uSeG3bNkSly9fdsBdBmYc4PB9hz7kV670/XqLXBkWJKTo1pgxxpfI7t27sYiJOwUhoRMgvuxyCQxl62meJsEtAmFBQn5Q2SQNlBsCIaHbd6b+gzTIjoszrg9R/x3D+oywICF9QfbtC5CMgQhCQj9Rpn8Pp362nylG9OVhQUKWwIQJtkG2QJSGkNAPlM+ciXjZej/QUV4aNiSkTxCasAUiCAl9RJmy9ewH5uX5mIA1L/OLhPfcrLOsqnQv2FNZ4eZiRVnQ7veNNwD+mx2EhD4gzH7g118D5875cLG1L/GJhFlXkhD92SSMe6cveg2ZjTIdhlUF1xDz6USs3uO+A3f1dDzGTJiOs1cdveTqkqqzyZqQNaLZQUjoA8IWkq33AR23l3hNwqqSy+j2dBPM2P0zMhP3IvqLVbDXaaXZ5zC4e0t8NH8r8srssS7uX1WKQ5vj0Pbl1tib5NlSFfqJHD/eRXoGRgsJvQSTTltYC5q53MXLLIXT6V6TMHXbZ2j499dq5AdqH7YSU/q1RAcvVbESVn+Mx194E5l1l5fVJl29dfYs0KsXoHMvWOccIyKEhF6gmJ9vW57E/qAEnxDwgoRVOL1/B9o3/m/c9/d2WLVqDc6n1/qNy0/ehr81eQwJWY41YFHWRSxevARnr9oKKe9yAmIXr0RGod1PfAF6PPUwZmxLrPcBuByNUxU0yDczCAk9RJfLXChbz6+jBJ8R8IqE188fQ+s//x49x8zHkSPHkJFbaxW/K/pNNHm2n0MNWZpzFZs3bsfU9zui+YApyL91Ef3aPY2GjdsjKa924GbukBZoPnCWRw/BFRVmq7AJCT0qCuCf/7SkbL2H6Hh8mhckBFB8Dk82fRhrfqrrMWfagFZ4bsAXDje+W1KEgvxylF/bj5Z/fwJ93huFLUdSUV5yFxW6xWK75w7Dg0++iSKHq9U7lKmk1yadSp76RD9ihYQegGeXrbeI+zIPEPH5FK9ImH5kKRr+z8M4qWj+j3njCbw6eqk6I5W38PyD/47+c/cpjx9d9hEaNe4MTwS3OQVFEza6sDMrCAnrQZay9ZwP1MvW13OJHHaNgFckjP9iMBo+M9ChyWlPenKvlnim12z7rsP/8R3zcP//+x2mrTnuEG/f2RfzHh58rC9qe5j2I+p/jpAq7K7VJ/sQKySsB7QVK4BTp+o5yfEw7X45iEr/k1zdxCSofk/x7f37AUpcGrlm1PHuob3nBQkr8Wm3R/Dc0C+VT7T50z5o9uLbqB3krMDZH45h46I5GDcjFss+6Y9XBkejKCcdZ1Iclw7FjngRzXpPVaarityxAxg82LwRcSGhCvXqOK6y1svWuzmVCyl46qhRQO/eQJ8+NrmSDz4AJk4EPvkE4DalLaOibN0MSv4EykbYTdYDeshzElZl4tW/PogPl6mHJjOPr8BDTZsjtdCe/3KM6dIc/3i2P67fAUrTDuCFF17C5NjlSEnTzwsWoV+Lh/DxqrpCsPaUnP/ZCure3T8jfUpccBW9KggJVagA4LpLytZTFNZNSEiwkYzOXvmx5BQiicWuhKovzxqQbtLZ3ycJeR2lf4Lpo9LN4xl+yGMS3r1xGH/7U0NsTXZl4VKK9zo+in6zdlZnsgqFeTkosc9EACjKycCtXMf1ZRd2zcbfm7XDVTUfXD7w++8DFHH2JZw9exYvvvginn76aaxatapOEkLCOpDY1pFRJ8aNqywSjQuwO3UCZszwvd9Osq5ZA3TtarMXNrP/r3jSgEd5TMK9XwxF09bvuNWAzLl0BJ3aNEfM1qNw/620Pef5H7aj44vNserQz14/OCVghg/3+jLtgmHDhmliTklJSXjooYeQyc+wLjBe1NZ0gHCTX7wff3SKtO1evw589BHQsaNN19fJvYTyGk8iaQfA6ahXXrH1Hz25JhzP8YCE97BvXRx6dhuCHy7onDi6eNrCawn4aPi7WLknwcUZtuhrZ+LxzrsfYG9CmtvzXB28ccPWbPHFoJuKaqWlpZrmaN++fUHJC3vIycnBpEmTRG3NDgj/qRVKzVBFIDfbtbN50WKZmBFOngS6dAFGjzbfWsqM/NeXpgckrEJ+diYKa0dc6ktTO37njvtZv7LiO9C1VD1K0/kkNn08kLJ0vkzbv337Nvr164cePXrgKlWGq0NxcTGWLl0qamt2QFjNUbae5kq6kJZm86ZMcWazLZh429xcW8uHAzhuWsS6HIbPpgckDN2H4cd56FDv88c+IcnGMGjQIEzkUJ0u8PhGFw5LdKdF/qZdtv7mTYdnpRhzmzZAdDTAKcNABTZYWFQcuHHKUqCyYMp9wpqEGRm2ZoqTWFq9QA0ZMgSdOnXSFNeaN2+OXbuqvcJWXxmuAzNZSXswcOhoXMp1tN+tFxBXJ/BDpJOt5yjmrFk2AnK+L1iBgz5cWxoptgJhTUK+BBwlXbzYu9eBTdERI0agffv2WKtoz4YnCe9hWs8maNDgPnx7yX1XwCO0OAjDIcrqwLErTjf06wewhRrsMHmyzZjfxSxTsLPn1f3DnoT06Gu0LWk4kvDMrkV4d0A/NH7sOWw86YkBoJv3xC5bT4UtACkptmkHujAPFSV7mqy+955tsj/clzGGPQlzcmzzSUlJbl4qLw+FGwmriq7grS5ROHbqBzz9YGMsPlw70OTlo9tsxzgQk2aTrecEOqcIuGIp1AJrQQ4M0Yw1nEPYk5Dgs7P+heMCDr/KJNxIuGXWcPT9hFMI6Xj8/gfwRfx535+fdmaHDmjXb9wEvPwysGeP78mZfSXHA/iRoP1puIaIICG9L9Mu0WkU3ecyCScS3r15FK1bvIwTGaUoL7uCVg3vw8crPTcBdADpp5+ANTbZ+sVLgFdfBWiCFuqBo7Vt24ZGX9UXrCKChOynUPZCN5DnCxY114QPCauwYEwXtGg3ALNnz0T09I/R6Lf/F+OWHq55Fo83MrOAr+ibvAjzYoF2bW2rHjy+Psgnsr9qtldnsx4xIkhIcNgvoECwESFcSHjr1Ca0btsP12qc2ZbirSf/Bz0/2+wdDPcqgKULgesXMDMG6Pg6wMn4cAo0caOtaTh6tIsYEtJ1GidxjZg7CgcSUjqkc6P70GFcrRX73cI0NP+v/4NGXSajzJ0orDO7dn8DHN6HKXNtL3K4ToQfO2abwwyFKRRniN3tRwwJ+ZC0nlFM+7l7fuWxcCDh8a2L0at7N7w7OQYZd2xaIanfb0D/3lF4c/CHSLzuarWL0yOnngVWL8PkaKB7D8Ao42unuwRsd+pUm41pwG5owI0iioRbt9rmDP1doR0OJDSg7IGiPCDuS3w6Og89+kSGTSanrF5/PbxGSyOKhPZ+wXG1iobH7601SFgJrF6MqT2T8cYAINPP+X2PwQ3AiZs22bomRo2Wm53liCIhwaJto78DNJYg4cF4zH5hN7oOCP8mqDNJuHqfK/MV67WdTw2J/YgjIf2RcGW3P32biCfhzWSsabkIXaOA9Fsh8R4angm2hsJl7jDiSMjS5DpDb4269W9BRJOwLB/fdYxBn/a3ccNRUEAPQURsf/65cXPHZgISkSSkCRO1Savtj73GL5JJ+NPwpRjW8gwuR2gN6FzY4WDcHZEkLC+3LXOJj3cuktp9SlpkcEGiIkQqCZPn7MfUR7cjxQ/7bgVcEuUnAhFJQmJCywlXZkxHjx5Fy5Yt0bRpU03iIs/Js2ykkfDo6eN4s10nzPvbOKSk1voA8fPdkcsNQiBiSVhQYBumphWFcxg+fDhmzZqF7OxstGnTRtvWn5OYmBhRamujhozHXxo0wIRxH+kfU7ZDBIGIJSHxpVNRrrx3DnZ9GcZ37doVi3WjOFx1P378+IhRW9t7CJjTeAG2TPgEl9JNkkNzBlj2vUIgoklIO1JqYbpyn0etmaioKJTpZnUphUjJiw0uJP68QjfIJ3/3I/D2Xw4iK24nfr5bhRv5jsLLQc6e3L4agYgmIZ+R4rHUq9SHoqIiTWVt5MiR+uia7TNnzoS92trxRKDLY2k4M3QBgHvYfS4NJ9LSa55RNkIHgYgnISftO3QAEqsdAdMHRbdu3fDggw9iz549Wt/vAn3t6UK4D8wknwfatC7GgS4xQJFtBLiwtAzF5bUix7rHlc0gIxDxJCS+lL6wV3plZaWa0lr//v3Rq1cvrU/4T3qc1YVwJiFdjLXtBmzssBo4Vytbn1lYjDtlQkJdMYfMpiVISLk+1oaeutwKVxJeuQJ0iAKWDPgB2LXe4SXbeCoVZyLdRMbhicNnxxIkZHHQPdfAgZ75NAxHEl67CnToDsSOvwGsiAXuOcrWn7nxC9LzvXR9FT7vcVjn1DIkpDwe5Q88UQ4LNxKm3wQ6dwPmzi4HlsUCGSGgzhvWtAhs5i1DQsJKoWBKYFS7oXCJdDiRkANPfKbZXwHYuRE4qhZ52n8+DRczc10+sxwIHgKWIiGNeSnl/hVfWDchXEhI01fW7jNiASQeBzbUytY7P96upJ+RcivbOVr2QwABS5GQeFPSnR6FOIjhKoQDCalUTwJGzwGQnwHExQDFJa4eCXcrKlFRadOicXmSHAgKApYjIVHmBP6wYa4HaUKdhHTG2bkzMGMWn+YesOgr918VABd+yUFecY02YlBeNrmpGgFLkrCoyNaPcuWCMJRJyBqcQkZcsKqFHVs9UjVacSwRqRnSHFXTILixliQhIefqitdeU4vchioJU1Ntrqnnsw/IcPonYMWK6h33fxczpSZ0j1DwjlqWhISczVLOHepc1mslEYokpEtq+oZYvrz6ZcnJssmOe+igr/xeBSrDYZl58LgQtDtbmoT2Ffhz5zriH2ok3LEDaNUKoK6qFqoqgUWLgPOee1/adOo8ruZ4KAjsCIfsmYyApUlIbOlzgc1Sevaxh1AiIZc60j3ZoUP23AEgK/fu1UXUv7kn+TLS8wPoYL7+LMkZ1QhYnoTEga7V+KLbV1qEAgnZRKake/v2tmmVmjf2zBlg2bKaXdkIfwSEhNVlSPfs1KmkM5TU1OPYsGFj0EqXc4Dsq9INOLdrQm4uMG8eQKlxL8PxtAzklzjak3qZhJxuEgKWJmF5ebnDqnq6V+vena29Y4iPX2sS5O6TpY9F1n6sBXUL/m0XsW2anOw+ARdHlx9LxI08aY66gCeo0ZYlYVpaGl566SWcOnXKoQDmzwcaN76MNWvUNpgOJxu4Q+l23puunzer3Auy0+pOw7GevNwqKEIZ/RBKCDkELElCEq9du3b4/e9/j9OnT9cplOjoUjzyyC9QHKpzrhER7Iuy6dmvH0A/i3UCbe04GlpZWeeQpxG5xaWa6Zqn58t5gUPAkiS8dOkSKGvYpUsXHHPSRMzJuY2ZMyegd+/t6NIFWLfOvMKg3CnnKtkXpVF5neYnb83+X0wMkO2ftcuqH5NwU5qj5hWmHylbkoR2vF577bU6JGQ/cevWzdi9e602WkrnMh98ABjp/bWkxEZu2n/ShtXtdB9HQjki6mf416XryBHbUT9RNOdyy5Lw3r17mvCvc01ImE+dOl2jtnb7NvDJJzZzsbg4gPu+BlZmq1cDPXoAffoA+/bVkxLnArkIUkJEI2BZEtIXBaXw/8XhSKegmidkq5Wy+qwZ6QPx5EnAE4sx6tvQQc2nn9qMxgcNAnbuBGit4zZQsYms99ftMAAuYPruXJpMUbgFPHgHLUvCiooKLFq0CFev1vWOoiKhvYgoFsWakbVZ797AuHG2qTvOM27ZAlAzeMkSYPp0YPhw25RH//62VQ+uRIjtadf8k93sB/5ijPtcknDtiRRk33G93rDm3rIRcAQsS0J3SLsjof06DqqQkDSo5pzehx8Co0YBY8cCEyfaZBZpXcb+Xr21nj1R+//Klbaq1r5vwH9R2V1Z1GsAjmYkISRUoOoJCRWXGRN18KCLiULfk6+qqkLWnWJU+DHF4fvd5cr6EBASKhAKGglpTb5gQd21VYo8ehNVXlGJJUfOIL9EVtZ7g1ugzhUSKpAOCgnpVjg21slYVJE5H6KoLfPDpRsocV446UNaconxCAgJFZgGhYQc2XEyHFBkTaIiEAEhoaJQA05CLps30TSn9O49xCddEttRRVmHQpSQUFEKASUhpdNoua20WVNkzoeokvK7WH08GSSjhNBDQEioKJOAkZDEYz/QSJs4xfMwirqjIjHjApwgRwsJFQUQMBJSc/Gw+UumyisqcCkrV7OcUTyuRAUZASGhogACQkLO9NOQNAAhr6QUCw6fFLW1AGDtyy2EhArUTCchvbiwH1ifZxpF3nyJ4mLepPQsqQl9AS8A1wgJFSCbSkIuoefiwcuXFXeWKCsiICRUlLqpJNy2zSPZekW2fI4qKC3D+oQUaY76jKC5FwoJFfiaRkLq2dRIaCtubFJUYVk5tp4+LyQ0CV9/kxUSKhA0hYRcWEg5N08WISryJFGRgUBRURH2Ogk3CwkVZWs4CTlB56VsvSJbPkcVl99FwrUMn6+XC41DoLKyEsuXL8d8DsxVByGhHQnd/8mTJ7G1xvGD7oCvm5Qr/O47X6/2+7q80nIsOZbkdzqSgHEIrFu3TiMjFR78JuG+ffs0VnOVuuq3ePFixMbGYtq0afj666+1n+o8b+OYbkxMDKZPnw5uM21v01Cdv2LFCowfPx6DBw8Gt1XneBq3YOVKbJ86Fft79cLCZcswe84czJ49G0uWLPErXf39mdaMGTMwd+5cZbrEZf6COHw8YzYWE38X5aRPk9tMl9h++eWXGr7Ox33ZZ15YVp999pn2TnDbl3Scr2G6Cxcu1N6xBQsWGPYuMN24uDgtXd6T+8739mWfz71lyxZN9/bAgQP+k/D27du4fv06bty4ofylp6eDNQtflJs3b2o/V+d6E5+RkYEjR45g3rx54DbT9uZ6V+cyrd27d2tgc9vVefXGp6fjemoqbk+ciKyLF5GRlYUNGzZg/fr1uHXrlu/pOuHMtPhy7Ny502W66TdvIuuW7VmI0y+ZmcjPy0FeThZuZ2cis/qY/pn47F988QX4kviFgy6/vDffh5kzZ+LEiRPatv6evm4zXcqU8KORkpJiaLoXLlzQ8kuxaCPeMaaRnZ2tldfYsWORlZXlPwk9raDLTDJQZnVudOBHg18qvwNlKs6dq0mG/QFq2xgdqBzH1fOehvL82zh8LBEnzqcj83YBsgvVqlOUfzQjmJWuWe+Y0fnlB2jixInIpW8RIHAkNKMwzUrTkIEZ9gN37TIriz6ne/LgXvR6fz5W/vMIvo5dhIdeHYFNp3N8Tk8u9A6BO3fu4KuvvsIvOhEvv/uE3mWBFcM5nHerduttirXns2r3NOTl5Skl8Hm93yRk7edCtp73LeUqegPDlStXNEXx+pIsuH4WLdq/j83Jedqpt47vxv0vj0HqHfWVbNqxuWtGYJOshCrIBoWCggKt28Oyy+R0kIGBLaN8HzxhqbLA1pBzCBgJWaWPHj0azzzzDJ5++ml8+umnXjWhnDPuvM/0+lNb0IOQnJyMFi1a4Nlnn0Xfvk9GOroAAAbeSURBVH3h3Nzwi4SFhbb5QMUHgc2Q5557DiSNEYFN0OjoaDzxxBPas7z77rsOXqac77F27ud44f01NdF7VyzA428vgnODnk1mDk499dRTWrr7KZxqYGAfs2nTph59ODy97YQJE7Q027RpY0xXApzSvYMBAwZoAyh8V1R+SzzNn7vzAkZCdsi7du2qdW6vXbuGJk2aaLWiu8x5cowvDAd9GjZsiJ49e3pyCYYOHYqPPvpIa5O/8MIL+Oabbxyu84uEtIhReJL59ttv8fzzz+Ovf/2rUuvUIQMe7nDit3fv3vjxxx9RWFiovYS8jzrcw4ghYzFsebUXqrJsdGk/EP1jvq9zOmsSYsl/jv61p682A0OvXr3QoEEDw1pE/BjRw1Z8fLyhfW6Ovg8aNEirBdmE3LRpk4Eo1CYVMBLW3pKuFc5oNYK+Xaw/7s02ByXOnj2rjTxGRUV5dGmHDh3wPd3zAlrtPHnyZIfrfCYhde1dyNazCU4nNJ07dwZH3IwOJMyTTz4J1vLqUIGRg99D55n7UVpcgN2r1+Ph10Zg0Y+3kJORicK7tc0k+yAPvVex5cIRXaPC0qVL8frrr2ukYbkZEfjsDzzwAFq3bo1WrVrhp59+MiJZDBkyBN26ddM+Qt27d9dGiQ1J2CkR00i4bNky7SGGDRumNW3sbeqEhAQ8/vjj2OXDoAXb05ySIDjvvPMOpk6dCvvo6LZt20Cg6gt8wdq2bYuj1HUBRXs/1Eaq9Nf5RELK1lOu0M3oJ5s3r776Ki4q/Z/pc+Dd9uXLlzWycK7MXfhh+wb86dE+eGlELOKPpGDixM/Qb9p6bD9wCrdLa0loT4Nl9fbbb+O9997Tmmb2eF//+RFiC4h9LDYbDx48aEiXhKOinKLhx51z0nT049zF8CXPbLmxpcF8jxw5Uuu6+JJOfdeYRkJ++Vnb0NcDX2o2G9lcIEDsG/kSSCACwnT5Y2HaO7qbN2/2iIS8L8lqt4hhm58T0vrgNQmLimyy9fUMYuTk5GjPbyQJSRQ2xba7qIH1z0WvFJcuXMaF9AItuignGyeTrqDEaXaDH0x+1OzhH//4Rx1nqvZj3vxzkvr+++/Xaqzf/OY3ePnllw0Z8OA8Nd3dMXCukT5G+MHzN/BDv7p64TU/2vyA2lsJ/qatv940Eupvwm2Oiv7617/WCECrBra3OVJoVFi7dq1Ww3mSHptEzZo102roRx99FKxJ9MFrEnI+0IMPC0cEOSBELIwITO+3v/2t9tJxwp6T4Ox7+xs4f8VmKFscbMl07NgRHH30NxQXF2tjAhyYatSokfbhsH9E/UmbAyaPPPIIpkyZotWwkyZN8ie5mmsPHz6sNfFpBEA8aJVkRggYCVmDcXSU1To7u9z2ZkqhvofncPpGarZ4GPhVpmmavVmqv8wrEh46BHjYYeeQ/KpVq0ArIyMCv/psTo8aNUprNpI0zh8UX+9Dy44xY8bg448/Niy/+rzQiNnI8qf1FMuThtFGENueV1oMDRw4UDPjs8cZ/R8wEhqdcTPT85iE167ZVsmbZFli5jNK2qGDgJBQURYekZATzVyOYkDzT5EFibIQAkJCRWF7RMK1a4HqEVZFEhIlCHiMgJBQAVW9JKTPCPqOkCAIGICAkFABolsS3rxpa4YaaPeoyIJEWQgBIaGisF2S0C5bzwEZCYKAQQgICRVAuiRhgGTrFVmSqAhGwNIk5FyY3exNX8ZKEiYkAKtW6U+TbUHAEAQsS0JKTdCGVWUJQrM6h4n/AMvWG1KykkjYIGBJEtLEjWsaaerE5UDOwYGENMimYXa1baLzubIvCPiLgCVJSGNfmrlxga2z/SrtMWlaR6JqgWsNXa7R8xd+uV4QsIDGDAWbuOKeS3JoFU9VLgbaXTZv3ryOFT/tDrkwdmN8vE2kKQiy9fJiWguBiK8JOfjC5T5c9sRFqrTkZ6CEHZuk9nWO+mJPSEzEenpOWrJEZOv1wMi2KQhEPAldocbVBo0bN66RndOfdzo5GfvfeAOorjX1x2RbEDAaAcuSkKOilCJXaVXeXLAAp6OjjcZa0hMElAhYloRKNBh58SJ+GjoU6430ReHyZnJAELDAwIxXhUxtyZgY3Ll+HTkGrCT36t5ysmURkJrQXvSUkedAjEEKYPZk5V8QqA8BIaEdoT17gJ077XvyLwgEDAEhIaFOTQW+/hrwwqlKwEpIbhTxCAgJKVsfEwMoZOsjvvTlAUMCASEhLWJOVUvDh0SRSCashoC1SUhHJzqRW6sVvjxvaCDgQMI3xi6tcVhoPxCx/zFbMPf9WZi7ar91nnl1rWvmiC3XMHxGO+8apFzOkJcxDAtQyBQZHxby738BYOQJLu/I3L0AAAAASUVORK5CYII=[/img][br][br]Gradien garis g sama dengan nilai turunan pertama di titik A.
2. Hasil dari integral[br][center][/center][img]data:image/png;base64,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[/img][br][br]benar karena memanfaatkan sifat [br][img]data:image/png;base64,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[/img]
3. Matriks O adalah matriks nol yaitu matriks yang seluruh elemennya 0. Setiap matriks A dan matriks O akan berlaku [br][center]A + O = A[/center]
4. Setiap bilangan asli m, n dan bilangan real a maka berlaku[br][img]data:image/png;base64,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[/img]
5. Untuk setiap fungsi f(x) dan g(x) berlaku [br][img]data:image/png;base64,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[/img][br][br]
limit berikut[br][img]data:image/png;base64,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[/img][br] [img]data:image/png;base64,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[/img][br] tidak ada karena limit kiri tidak sama dengan limit kanan[br][br][br][br]